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math.PR2020
General Markov Chains: Cycles of Finitely Additive Measures and Classical Cycles of States
Alexander I. Zhdanok
General Markov chains in an arbitrary phase space are considered in the framework of the operator treatment. Markov operators continue from the space of countably additive measures…
math.PR2020★ 1 cited
Ergodicity conditions for general Markov chains in terms of invariant finitely additive measures
Alexander I. Zhdanok
We consider general Markov chains with discrete time in an arbitrary measurable (phase) space and homogeneous in time. Markov chains are defined by the classical transition functio…